Jan 23, 2008 #1 coverband Messages 170 Reaction score 1 What is a "single valued surface"...? physical explanation would be appreciated...
Jan 23, 2008 #2 EnumaElish Science Advisor Messages 2,346 Reaction score 124 My guess is that a s.v.s. is a single-valued function defined on two coordinates, such as z = f(x,y). For example, z = x + y.
My guess is that a s.v.s. is a single-valued function defined on two coordinates, such as z = f(x,y). For example, z = x + y.
Jan 23, 2008 #4 HallsofIvy Science Advisor Homework Helper Messages 42,895 Reaction score 984 In terms of real valued functions, all functions are, by definition, "single valued". You normally only see "single valued function" or "single valued (Riemann) surface" in functions of complex numbers. Is that what you are asking about?
In terms of real valued functions, all functions are, by definition, "single valued". You normally only see "single valued function" or "single valued (Riemann) surface" in functions of complex numbers. Is that what you are asking about?
Jan 23, 2008 #5 arildno Science Advisor Homework Helper Gold Member Dearly Missed Messages 10,119 Reaction score 138 Hmm..he might mean an orientable surface such that at every point of it, we may uniquely assign the proper "outwards" normal vector. (The Moebius strip the most famous non-orientable surface)
Hmm..he might mean an orientable surface such that at every point of it, we may uniquely assign the proper "outwards" normal vector. (The Moebius strip the most famous non-orientable surface)